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Generalized Fractional Differential Equations

2019
In this chapter, the theory of linear and nonlinear fractional differential equations is developed and extended to a large class of generalized fractional evolutions. The used method is mostly that of semigroups and propagators as developed in Chapters 4 and 5. As previously, general facts are illustrated on concrete examples.
openaire   +1 more source

Fuzzy Fractional Differential Equations

2020
Different materials and processes in many applied sciences like electrical circuits, biology, biomechanics, electrochemistry, electromagnetic processes and, others are widely recognized to be well predicted by using fractional differential operators in accordance with their memory and hereditary properties.
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Fractional Differential Equations

2020
Zhi-Zhong Sun, Guang-hua Gao
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Fractional Chern insulators in magic-angle twisted bilayer graphene

Nature, 2021
Yonglong Xie   +2 more
exaly  

Fractional Integro-Differential Equations

2018
Fractional calculus is a generalization of the classical differentiation and integration of non-integer order. Fractional calculus is as old as differential calculus.
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Colloidal Self-Assembly Approaches to Smart Nanostructured Materials

Chemical Reviews, 2022
Zhiwei Li Li, Yadong Yin
exaly  

Thermodynamic evidence of fractional Chern insulator in moiré MoTe2

Nature, 2023
, Patrick Knüppel, Kenji Watanabe
exaly  

Observation of fractional edge excitations in nanographene spin chains

Nature, 2021
Shantanu Mishra   +2 more
exaly  

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